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# Number of non-H atoms in molecules reported in the Cambridge Structural Database[¶](#Number-of-non-H-atoms-in-molecules-reported-in-the-Cambridge-Structural-Database) An unexplained phenomenon in the CSD collection of molecular crystal structures is shown below. The code below is included in [Jerome Wicker’s talk from CCK-1](http://compchemkitchen.org/2016/06/01/cck-1-slides-from-jerome-wicker-department-of-chemistry/) as a simple example of how to iterate through and extract information from the CSD using the Python API. The phenomenon has been noted many times by CCDC researchers. The CSD Python API is used to retreive each crystal structure entry from the database using the **EntryReader()** iterator. The number of heavy atoms (non-hydrogen atoms) in the heaviest molecular component of organic crystal structure is appended to a list *heavy\_atoms*. Finally a histogram of these heavy atom counts shows that *molecules with even numbers of heavy atoms are observed more frequently than those with odd numbers in the same range*.
In [6]:
``` %pylab inline ```
``` Populating the interactive namespace from numpy and matplotlib ```
This page is a copy of an interactive Python 2 notebook exported from [Jupyter](http://jupyter.org/). In Jupyter, the **%pylab inline** command above loads numerical and plotting libraries and ensures that plots appear in the notebook instead of in a separate window. *It isn’t required if running python from the command line, and the required libraries (numpy and matplotlib) are reimported below for convenience.*
In [7]:
``` from ccdc.io import EntryReader from matplotlib import pyplot as plt import numpy as np csd_reader = EntryReader('CSD') heavy_atoms = [] for entry in csd_reader: if entry.is_organic: try: mol = entry.molecule.heaviest_component except: continue heavy_atoms.append(len(mol.heavy_atoms)) plt.figure() plt.hist(heavy_atoms,bins=np.max(heavy_atoms)) plt.xlabel('Number of heavy atoms',fontsize=20) plt.ylabel('Hits in CSD', fontsize=20) plt.show() ```
![](data:image/png;base64,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)
Limiting the x-axis range:
In [11]:
``` plt.figure() plt.hist(heavy_atoms,bins=np.max(heavy_atoms)) plt.xlabel('Number of heavy atoms',fontsize=20) plt.ylabel('Hits in CSD', fontsize=20) plt.xlim([10,60]) plt.show() ```
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)
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